Math, asked by rajindersingh12, 11 months ago

How many wooden cubical blocks of side 25 cm can be cut from a log of wood of size 3m by 75 cm by 50 cm , assuming that there is no wastage.

Answers

Answered by vienchiez
0

Answer:

Number of wooden cubical blocks that can be cut:

=Volume of wood/ Volume of cubical blocks

3m×75cm×50cm

= ----------------------------------

25cm×25cm×25cm

300cm×75cm×50cm

= ----------------------------------

25cm×25cm×25cm

=72

Thus, 72 wooden cubical blocks can be cut from the log of wood.

Answered by Anonymous
5

\huge\mathbb{SOLUTION:-}

The length of the side of the cubical block = \mathsf { 25\:Cm}

volume of the one cubical block =\mathsf { 25\times 25\times 25\:Cubic\:Cm}

Let, the required number of blocks be N.

\thereforeThe volume of the N cubical blocks =\mathsf {Volume\:of\:wood}

\implies \mathsf {N\times253\:=\:300\times 75\times 50}

\implies \mathsf {N=12\times 3\times 2\:=\:72}

Thus, required number of blocks are 72.

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